Nonlocal Conductivity Tensor for a Sphere

Matlab codes for Mie-Type Calculation of the Generalized Electromagnetic Nonlocal Conductivity Tensor for a Sphere and Its Equivalence to the T-Matrix Operator

• Link (24 Nov 2020)
• Paper (24 Nov 2020)

Mie Simulator GUI

This is a Mie Simulator GUI application. Mie Simulator GUI tool is capable of calculating
- Scattering coefficient
- Scattering cross section
- Reduced scattering coefficient
- Phase function
- S1 and S2
- Average cosine of the phase function
for a single or series of wavelengths

• Link (10 Aug 2015)

Lorentz-Mie scattering

Lorentz-Mie scattering code in fortran90, based on Hong Du's paper: "Mie-Scattering Calculation, Applied Optics, Vol. 43, Issue 9, pp. 1951-1956 (2004)",

• Link (24 Nov 2020)

Absphere

Abshere by Kuan Fang Ren is based on the rigorous theory to calculate various physical quantities in the interaction of a light beam with a homogeneous spherical particle or with a concentric layered refractive index gradient. ABSphere allows to calculate: (1) scattering diagrams, (2) radiation pressure (force) and torque exerted by a beam of light on the particle, (3). internal and external electromagnetic fields, (4). extinction, scattering and absorption sections. The forms of the beam considered in ABSphere: (1) circular Gaussian beam. (2) elliptical Gaussian beam. (3) Dungnut beam of 4 different polarizations, (4). Bessel beam (5). 

• Link (31 Jul 2015, 23 Sept 2021)

STRATIFY: a comprehensive and versatile MATLAB code for a multilayered sphere

Matlab code by Ilia Rasskazov for electromagnetic properties of a general multilayered (stratified) sphere

• Link (23 June 2020)

MieScatter.jl

Compute Mie scattering in Julia. Mie scattering is the scattering of an electromagnetic plane wave by a homogeneous sphere. Based on a Fortran code by Karri Muinonen.

• Link (5 Aug 2014)

using MieScatter
S, Qsca, Qext, Qback = compute_mie(x, m, N)
S, Qsca, Qext, Qback = compute_mie(x, m, list_of_angles)

Python Mie Scattering package (PyMieScatt)

In addition to over twenty functions for Mie theory calculations, it contains our implementation of a highly visual method for solving the inverse Mie problem for the complex refractive index, given known or assumed size parameter and optical measurements.

• Link (19 Oct 2017)

Mie theory and phase function expansion code by Chris Godsalve.

• Link (4 April 2014)

SMARTIES: Spheroids Modelled Accurately with a Robust Matlab T-matrix Implementation for Electromagnetic Scattering

• Link (9 Mar 2016)

Code Fortran basé sur la théorie de Lorenz-Mie by Marchant Benjamin.

• Link (11 Jul 2013)